Here's how to proceed with your task: ## Steps to Plot the Graph 1. **Extract Data:** - each row, note the values of - **ial Acceleration (m/s²)**: Column "Radial Acceleration (m/s2)" - **Centripetal Force (N)**: Column "Centripetal Force (N)" 2. ** a Scatter Plot:** - Use Excel or any graphing software. - Plot **Centripetal Force (N)** on the y-axis. - Plot **Radial Acceleration (m/s²)** on the x-axis. 3. **Add a Trendline:** - Fit a linear trendline. - Display the equation of the line on the graph. ## Expected Relationship and Calculation - Theoretically, \( F_c = m \times a \), where: - \( F_c \) = Centripetal Force - \( a \) = Radial acceleration - \( m \) = mass (assumed constant) - The graph of **Force vs. Acceleration** should be a straight line passing through the origin with a slope equal to the mass \( m \). ## Slope of the Graph - The **slope** of the line (from the trendline equation) should approximate the mass used in calculations. - **Compare** this slope to the expected mass value in the data. --- ## Example (Hypothetical) Suppose the trendline equation is: \[ F_c = 2.5 \times a \] - The **slope** is 2.5, which would represent the mass in kg. --- ## Final note: - **How much is the slope?** You will determine this from your graph. - **Is it the same as the expected value?** Compare your calculated slope to the known or expected mass from your data. --- *Since I cannot generate the graph directly, please follow these steps in your software and share the slope value you obtain.*